Vector fitting method for liquid rocket's POGO vibration analysis

被引:0
|
作者
Liu T. [1 ,2 ]
Liu J. [2 ]
Tang G. [1 ]
机构
[1] Department of Aeronautics and Astronautics, Fudan University, Shanghai
[2] Aerospace System Engineering Shanghai, Shanghai
来源
关键词
Accumulator; POGO vibration; Steady state diagram; Vector fitting method;
D O I
10.13465/j.cnki.jvs.2019.19.005
中图分类号
学科分类号
摘要
Aiming at shortcomings of existing analysis methods for liquid rocket's POGO vibration,the transfer function for a rocket propulsion-structure system was established, and the vector fitting method was applied to fitthe transfer function with rational fraction. Then the transfer function's stable poles were determined with the steady state diagram, and the pole distribution was used to judge POGO stability. Furthermore, the suppression effect of different design states of accumulator on POGO vibration was analyzed and compared with that of the critical damping method. Results showed the vector fitting method has a higher accuracy than the critical damping method does; when the accumulator's PV value is within the range of 0.157-0.196 MPaL, itssuppression effect on POGO vibration is the best; the proposed vector fitting method can provide a reference for suppressing other liquid rockets' POGO vibration. © 2019, Editorial Office of Journal of Vibration and Shock. All right reserved.
引用
收藏
页码:26 / 30and51
页数:3025
相关论文
共 15 条
  • [1] Larsen C.E., NASA experience with POGO in human spaceflight vehicles, Proceedings of the NATO RTO Symposium ATV-152 on Limit-Cycle Oscillations and Other Amplitude-Limited Self-Excited Vibrations, (2008)
  • [2] Coppolino R.N., Lock M.H., Rubin S., Space shuttle POGO studies, (1977)
  • [3] Rubin S., Longitudinal instability of liquid rockets due to propulsion feedback (POGO), Journal of Spacecraft and Rockets, 3, 8, pp. 1188-1195, (1966)
  • [4] Lock M.H., Rubin S., Passive suppression of POGO on the space shuttle, (1974)
  • [5] Tan S., Wang Q., Wu Z., Applicability of critical damping ratio method in POGO vibration stability analysis, Journal of Astronautics, 36, 3, pp. 284-291, (2015)
  • [6] Oppenheim B.W., Rubin S., Advanced POGO stability analysis for liquid rockets, Journal of Spacecraft and Rockets, 30, 3, pp. 360-373, (1993)
  • [7] Wang Q.W., Tan S.J., Wu Z.G., Et al., Improved modeling method of POGO analysis and simulation for liquid rockets, Acta Astronautica, 107, pp. 262-273, (2015)
  • [8] Niu Z., Dong C., Huang X., A new method of modeling for POGO analysis, Structure & Environment Engineering, 39, 5, pp. 28-33, (2012)
  • [9] Hao Y., Xu D., Yang Q., Et al., Modeling and dynamic characteristic analysis for longitudinal coupled vibration of a liquid-propulsion rocket, Journal of Vibration and Shock, 33, 24, pp. 71-76, (2014)
  • [10] Hao Y., Tang G., Xu D., Et al., Finite-element modeling and frequency-domain analysis of liquid-propulsion launch vehicle, AIAA Journal, 11, 53, pp. 3297-3304, (2015)